Non-linear galloping of sagged cables in 1:2 internal resonance

Journal of Sound and Vibration

Volumn 214, Issue 5, 1998, Pages 915-940

  Luongo, A ^a   Piccardo, G ^b  

^a UNIVERSITY OF L'AQUILA   (Italy)

^b UNIVERSITY OF GENOA   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

AERODYNAMICS; DIFFERENTIAL EQUATIONS; EQUATIONS OF MOTION; INTEGRATION; NATURAL FREQUENCIES; NONLINEAR EQUATIONS; RESONANCE;

INTERNAL RESONANCE; SUSPENDED CABLES;

OVERHEAD LINES;

EID: 0032118092     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1006/jsvi.1998.1583     Document Type: Article

References (18)

1. R. D. BLEVINS 1990 Flow-induced Vibration. New York: Van Nostrand Reinhold; second edition.
2. K. F. JONES 1992 American Society of Civil Engineers, Journal of Engineering Mechanics 118, 92-107. Coupled vertical and horizontal galloping.
3. P. Yu, Y. M. DESAI, A. H. SHAH and N. POPPLEWELL 1993 American Society of Civil Engineers, Journal of Engineering Mechanics 119, 2404-2448. Three-degree-of-freedom model for galloping. Part I: formulation; Part II: solutions.
4. A. LUONGO, G. REGA and F. VESTRONI 1984 International Journal of Non-Linear Mechanics 19, 39-52. Planar non-linear free vibrations of an elastic cable.
5. C. L. LEE and N. C. PERKINS 1992 Nonlinear Dynamics 3, 465-490. Nonlinear oscillations of suspended cables containing a two-to-one internal resonance.
6. A. LUONGO, G. REGA and F. VESTRONI 1980 Proceedings of the V Italian Conference of Theoretical Applied Mechanics, Palermo, Italy 2, 225-236. Perturbation analysis of nonlinear free oscillations of a two d.o.f. suspended cable (in Italian).
7. A. LUONGO and G. PICCARDO 1995 Proceedings of the International Symposium on Cable Dynamics, Liege, Belgium, 157-164. Non-linear galloping of iced suspended cables with two-to-one internal resonance.
8. A. LUONGO and G. PICCARDO 1996 Proceedings of the 2nd European Nonlinear Oscillations Conference, Prague, Czech Republic 1, 273-276. On the influence of the torsional stiffness on non-linear galloping of suspended cables.
9. H. M. IRVINE and T. K. CAUGHEY 1974 Proceedings of the Royal Society of London A341, 299-315. The linear theory of free vibrations of a suspended cables.
10. N. C. PERKINS and C. D. MOTE 1987 Journal of Sound and Vibration 114, 325-340. Three-dimensional vibration of travelling elastic cables.
11. G. V. RAO and R. N. IYENGAR 1991 Journal of Sound and Vibration 149, 25-41. Internal resonance and non-linear response of a cable under periodic excitation.
12. A. LUONGO and G. PICCARDO 1998 Report DISAT, University of L'Aquila, L'Aquila, Italy. A nonlinear model for aeroelastic analysis of suspended cables.
13. G. PICCARDO 1993 Ph. D. Thesis, University of Genoa, Genoa, Italy. Analysis of coupled aeroelastic phenomena (in Italian).
14. G. SOLARI 1994 in Wind-Excited Vibrations of Structures (H. Sockel, editor) 195-291. Vienna, Austria: Springer Verlag. Gust-excited vibrations.
15. G. PICCARDO 1993 Journal of Wind Engineering and Industrial Aerodynamics 48, 241-252. A methodology for the study of coupled aeroelastic phenomena.
16. G. V. PARKINSON 1989 Progress in Aerospace Sciences 26, 169-224. Phenomena and modelling of flow-induced vibrations of bluff bodies.
17. M. TUNSTALL 1989 Proceedings of the Association des Ingénieurs Montefiore AIM, Study Day on Galloping, University of Liège, Liège, Belgium. Accretion of ice and aerodynamic coefficients.
18. M. NOVAK 1969 American Society of Civil Engineers, Journal of Engineering Mechanics 95, 115-142. Aeroelastic galloping of prismatic bodies.